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Reduction of Singular Surface Integrals to Non-Singular Line Integrals for Matrix Elements of Tensor and Vector Green Functions for Arbitrarily Oriented Pairs Of Flat Surface Elements

机译:减少奇异表面的非奇异线积分对于张量的矩阵元件的非奇异线积分,矢量绿色函数对于任意取向成对的平坦表面元件

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We consider an approach allowing conversion of surface integrals (over planar surface elements) to line integrals with nonsingular integrand, in evaluating matrix elements of Helmholtz-equation Green function and its derivatives, in particular the vector Green function in electromagnetics. A general procedure is outlined consisting of finding suitable auxiliary functions applicable to particular kernel operators. Explicit analytical for expressions for the resulting line integrals can be obtained for arbitrary frequency and are provided in the static limit. The accuracy and the computational cost of proposed technique for its analytical and numerical line integral versions is compared on representative examples involving different surface elements geometrical configurations.
机译:我们考虑一种方法,允许将表面积分(在平面表面元件上)转换为与非垂直整合的线路积分,在评估Helmholtz方程绿色功能及其衍生物的矩阵元件中,特别是电磁学中的矢量绿色函数。概述了一个通用程序,包括找到适用于特定内核运算符的合适的辅助功能。对于任意频率,可以获得用于所得线积分的表达式的显式分析,并且在静态极限中提供。在涉及不同表面元素几何配置的代表性示例比较了其分析和数值整体版本的提出技术的准确性和计算成本。

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